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The solution set for the inequality fraction numerator 2 straight x squared plus 5 straight x minus 3 over denominator straight x squared minus 3 straight x plus 2 end fraction ≤ 0 is
The equation (1 + m2) x2 + 2mcx + c2 – a2 = 0 has equal roots, if
The minimum value of 10 + |x| is
The minimum value of the expression |2x – 3| + 17 is
If |3x + 7| > 12, then the range of the real values of x is
Match list I with list II
List I
List II
A.
Roots of 2x2 – 13x + 21 = 0
7/2 and 1
B.
Roots of 2x2 – 9x + 7 = 0
3 and 7/2
C.
Roots of x2 – 6x + 9 = 0
3 and 3
D.
Roots of 2x2 – 21x + 49 = 0
7 and 7/2
The number of integer values of x satisfying the in equation |x + 3| < 5 is
If |b| > 2 and x = |a| b, then which of the following is always true?
Find the range of the real values of x if |9 – x| < 2 – 3x.
If one of the roots of the equation ax2 + x – 3 = 0 is -1.5 then what is the value of a?
Answered - 0
Un-answered - 10